Chapter 11, Problem 004
Neutron stars consist only of neutrons and have unbelievably high densities. A typical mass and radius for a neutron star might be 2.0 x 1028 kg and 1.1 x 103 m. (a) Find the density of such a star. (b) If a dime (V = 2.0 x 10-7 m3) were made from this material, how much would it weight (in pounds)?
Chapter 11, Problem 091
The karat is a dimensionless unit that is used to indicate the proportion of gold in a gold-containing alloy. An alloy that is one karat gold contains a weight of pure gold that is one part in twenty-four. What is the volume of gold in a 14.0-karat gold necklace whose weight is 2.00 N? |
problem 004)
a)
density = mass/volume
= 2*10^28/(4/3*pi*(1.1*10^3)^3)
= 3.6*10^18 kg/m^3 <<<<<<<--------------------Answer
b) mass of the dime, m = density*volume
= 3.6*10^18*2*10^-7
= 7.20*10^11 kg
weight = 7.2*10^11*2.2 (since 1 kg = 2.2 pounds)
= 1.6*10^13 pounds <<<<<<<--------------------Answer
problem 091)
mass of the alloy, m = W/g
= 2/9.8
= 0.20408 kg
= 204.08 grams
mass of the gold in the alloy, m_gold = (14/24)*204.08
= 119 grams (or) 0.119 kg
volume of gold, V = mass/density
= 119/19.32
= 6.16 cm^3 (or) 6.16*10^-6 m^3 <<<<<<<--------------------Answer
Chapter 11, Problem 004 Neutron stars consist only of neutrons and have unbelievably high densities. A...
Neutron stars consist only of neutrons and have unbelievably high densities. A typical mass and radius for a neutron star might be 4.1 x 1028 kg and 1.4 x 103 m. (a) Find the density of such a star. (b) If a dime (V = 2.0 x 10-7 m3) were made from this material, how much would it weight (in pounds)?
Neutron stars consist only of neutrons and have unbelievably high densities. A typical mass and radius for a neutron star might be 8.7 x 1028 kg and 1.8 x 103 m. (a) Find the density of such a star. (b) If a dime (V = 2.0 x 10-7 m3) were made from this material, how much would it weight (in pounds)?
Neutron stars consist only of neutrons and have unbelievably high densities. A typical mass and radius for a neutron star might be 2.65E+28 kg and 1.12E+3 m. Calculate the density of such a star.